Computational Contact and Impact Mechanics: Fundamentals of Modeling Interfacial Phenomena in Nonlinear Finite Element Analysis

By T. Laursen. 2002

433 citations recorded by the source corpus.

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Citations in the corpus

Modeling and simulation in tribology across scales: An overview (2018, background): “, [149-151], while details on the application o f the BEM in rough surface contact mechanics can be found in a comparative analysis of BEM formulations [152].”
Level set discrete element method for three-dimensional computations with triaxial case study (2016, methodology): “LS-DEM uses a node-to-surface contact algorithm that is utilized in finite element models (Laursen, 2002) as well as discrete element models (Lim et al., 2014) for the handling of nonconvex particles with multiple contact points as well as computational ease, whereby nodes are seeded onto the…”
An unbiased computational contact formulation for 3D friction (2015, unknown): “Laursen considers the following formulation for the tangential trial tractions (see [9] p. 160) A slight inconsistency is present in this formulation since the co-variant traction component at step n , i.e. t n t α = t n t · a α p n , does not strictly belong to the basis a α p n +1 .”
Non-commercial Research and Educational Use including without Limitation Use in Instruction at Your Institution, Sending It to Specific Colleagues That You Know, and Providing a Copy to Your Institution's Administrator. All Other Uses, Reproduction and Distribution, including without Limitation Comm (2005, unknown): “All these methods require considerable A u t h o r ' s p e r s o n a l”
Wear patterns and laws of wear – a review (2006, background): “First books on computational contact mechanics were published by Kikuchi and Oden (1988), Zhong (1993), Laursen (2002) and Wriggers (2002).”
Covariant description for frictional contact problems (2005, methodology): “1), the value of the penetration of a surface into another one is defined as the minimal distance between these surfaces, see Kikuchi and Oden [9], Wriggers [31], Laursen [17].”
Stabilized low-order finite elements for frictional contact with the extended finite element method (2010, background): “There exists a large body of literature addressing the computational aspects of contact problems innonlinear solidmechanicsusing thefinite element (FE) method (see [25,48,51] and references therein).”
Three-dimensional isogeometrically enriched finite elements for frictional contact and mixed-mode debonding (2015, background): “(2013), or Liu et al. (2014), it is not widely available.”